Description Usage Arguments Details Value See Also Examples
This function will evaluate the integral in equation (4) on page 7 of the paper. See Details section.
1 | integrate2(limit.vec = c(-3, 3), theta.diff, sigma.2 = 1, n = 1)
|
limit.vec |
This is a vector of length 2. It consists of the lower and upper limits in the integral. Checking is carried out to ensure that is of length two, and that limit.vec[1] <= limit.vec[2]. |
theta.diff |
A vector of length p-1, where p is the number of populations
of treatments. Coordinate [i] in theta.diff corresponds to θ_i -
θ_{i+1}. See |
sigma.2 |
The known variance of the error terms. |
n |
The number of replications per population. |
This function evaluates the integral, and works with the lower and upper limits that it is given. If one desires to compute the coverage probability for an interval defined by X_{(1)} \pm c, then the user should look at the function exactCoverageProb in this package.
The function returns a scalar value that is the value of the integral in equation (4) of page 7, defined by the lower and upper limits provided here.
exactCoverageProb, integrand
1 2 | del1 <- c(2, 4)
integrate2(c(-1.1,1.3), del1)
|
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.